Scalable Learning of Item Response Theory Models
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Abstract (arXiv)
Item Response Theory (IRT) models aim to assess latent abilities of n examinees along with latent difficulty characteristics of m test items from categorical data that indicates the quality of their corresponding answers. Classical psychometric assessments are based on a relatively small number of examinees and items, say a class of 200 students solving an exam comprising 10 problems. More recent global large scale assessments such as PISA, or internet studies, may lead to significantly increased numbers of participants. Additionally, in the context of Machine Learning where algorithms take the role of examinees and data analysis problems take the role of items, both n and m may become very large, challenging the efficiency and scalability of computations. To learn the latent variables in IRT models from large data, we leverage the similarity of these models to logistic regression, which can be approximated accurately using small weighted subsets called coresets. We develop coresets for their use in alternating IRT training algorithms, facilitating scalable learning from large data.
Key facts. Cited by 6 papers in the map (data through 7 Oct 2026). Builds on 17 of its 74 references that are in the map. First posted on arXiv 1 Mar 2024.
Builds on
17 of 74 references.
References · 17
- 2018Turning Big data into tiny data: Constant-size coresets for k-means, PCA and projective clusteringcited by 94
- 2016Coresets for Scalable Bayesian Logistic Regressioncited by 79
- 2018On Coresets for Logistic Regressioncited by 65
- 2020Coresets for Near-Convex Functionscited by 38
- 2021A New Coreset Framework for Clusteringcited by 38
- 2016New Frameworks for Offline and Streaming Coreset Constructionscited by 37
- 2021Coresets for Classification -- Simplified and Strengthenedcited by 28
- 2021Oblivious sketching for logistic regressioncited by 18
- 2019β3-IRT: A New Item Response Model and its Applicationscited by 17
- 2022Online Lewis Weight Samplingcited by 15
- 2018Generic Coreset for Scalable Learning of Monotonic Kernels: Logistic Regression, Sigmoid and morecited by 14
- 2015Input Sparsity and Hardness for Robust Subspace Approximationcited by 12
5 more
- 2022p-Generalized Probit Regression and Scalable Maximum Likelihood Estimation via Sketching and Coresetscited by 11
- 2023Almost Linear Constant-Factor Sketching for ℓ1 and Logistic Regressioncited by 8
- 2022An Empirical Evaluation of k-Means Coresetscited by 7
- 2019Item Response Theory based Ensemble in Machine Learningcited by 6
- 2023Feature Space Sketching for Logistic Regressioncited by 4
Built on by
Citing papers per year: 2024: 4; 2025: 0; 2026: 2.
6 papers.
- 2024Optimal bounds for ℓp sensitivity sampling via ℓ2 augmentationcited by 3
- 2024Turnstile ℓp leverage score sampling with applicationscited by 3
- 2026Can We Trust Item Response Theory for AI Evaluation?cited by 3
- 2024Data subsampling for Poisson regression with pth-root-linkcited by 1
- 2024Reciprocal Learningcited by 0
- 2026Scalable Learning of Multivariate Distributions via Coresetscited by 0
- 2026Can We Trust Item Response Theory for AI Evaluation?16 Jul 2026
- 2026Scalable Learning of Multivariate Distributions via Coresets20 Mar 2026
- 2024Data subsampling for Poisson regression with pth-root-link30 Oct 2024
- 2024Reciprocal Learning12 Aug 2024
- 2024Turnstile ℓp leverage score sampling with applications1 Jun 2024
- 2024Optimal bounds for ℓp sensitivity sampling via ℓ2 augmentation1 Jun 2024